Geodesic regular tree structures are essential to combat numerical precision issues that arise while working with large-scale computational hyperbolic geometry and have applications in algorithms based on distances in such tessellations. We present a method of generating and applying such structures to the tessellations of 3-dimensional hyperbolic space.

翻译：大地测量常规树结构对于解决在大规模计算双曲几何学时出现的精确度问题至关重要,并且具有基于此类星系间距距离的算法应用性。 我们提出了一种生成和应用这种结构的方法,用于三维双曲空间的熔融。